Part of the Lecture Notes in Physics book series (LNP, volume 218)
Numerical simulation of boundary-layer transition
KeywordsDiscrete Eigenvalue Vortical Component NASA Ames Research Blasius Boundary Layer Blasius Profile
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- 1.Gottlieb, D. and Orszag, S. A., “Numerical Analysis of Spectral Methods,” NSF-CMBS Monograph No. 26, Society of Industrial and Applied Mathematics, Philadelphia, Penn., 1977.Google Scholar
- 2.Leonard A. and Wray, A., “A New Numerical Method for the Simulation of Three-Dimensional Flow in a Pipe,” NASA TM-84267, 1982.Google Scholar
- 3.Temam, R., “Navier-Stokes Equations and Nonlinear Functional Analysis,” NSF-CMBS Monograph No. 41, Society of Industrial and Applied Mathematics, Philadelphia, Penn., 1983.Google Scholar
- 4.Grosch, C. E. and Salwen, H., “The Continuous Spectrum of the Orr-Sommerfeld Equation. Pt. 1. The Spectrum and the Eigenfunctions,” J. Fluid Mech., Vol. 87, Pt. 1, 1978, pp. 33–54.Google Scholar
- 6.Kachanov, Y. S. and Levchenko, V. Y., “The Resonant Interaction of Disturbances at Laminar-Turbulent Transition in a Boundary Layer,” J. Fluid Mech., Vol. 138, 1984, pp. 209–247.Google Scholar
- 7.Saric, W. S., Kozlov, V. V., and Levchenko, V. Y., “Forced and Unforced Subharmonic Resonance in Boundary-Layer Transition,” AIAA Paper 84-0007, 1984.Google Scholar
- 8.Herbert, T., “Analysis of the Subharmonic Route to Transition in Boundary Layers,” AIAA Paper 84-0009, 1984.Google Scholar
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